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Question 2: demonstration

The conservation of the instantaneous power leads to:

the power associated to the fundamental components of each of the terms has the value:

We prove this equality by using the following formulas:

To this power is associated the continuous component of

The power associated to the 5th rank harmonics of each of the voltages has the value:

The power associated to the 7th rank harmonics of each of the voltages has the value:

The powers associated to the 5th and 7th rank harmonics of the voltages give the terms of the 6th rank harmonics of the current .

In the same way the powers associated to the 11th and 13th rank harmonics of the voltages give the terms of the 12th rank harmonics of the current

and so on.

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Last update: 2005, September, 30 | Translation: Sergiu Ivanov